1997
DOI: 10.1109/50.588673
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Microring resonator channel dropping filters

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Cited by 1,516 publications
(764 citation statements)
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References 14 publications
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“…For this ring, the FSR (Free Spectral Range) is calculated to be 575 GHz and the round-the-ring trip delay along the ring is 1.74 ps. The bus-ring and ring-ring coupling ratios are 0.23 and 0.02645, respectively [16]. The waveguide loss is 0.2 dB/cm and the delay time through a delay waveguide is 200 ps.…”
Section: Simulation Results For 2-d En/decodermentioning
confidence: 99%
“…For this ring, the FSR (Free Spectral Range) is calculated to be 575 GHz and the round-the-ring trip delay along the ring is 1.74 ps. The bus-ring and ring-ring coupling ratios are 0.23 and 0.02645, respectively [16]. The waveguide loss is 0.2 dB/cm and the delay time through a delay waveguide is 200 ps.…”
Section: Simulation Results For 2-d En/decodermentioning
confidence: 99%
“…A problem arises because the radiative character of coupling between dipoles complicates the task of defining a coupling coefficient between the arrays, in contrast to the well established definition of κ between optical resonators where the coupling is based on the evanescent field ( [17] and references therein). To this end, we will here investigate the success of two trial-definitions of inter-array coupling coefficient in predicting the computed round-trip phase split values, and will avoid giving a final explicit definition, which is rather difficult -if not impossible -due to the difference in the coupling mechanism in optical and RF systems.…”
Section: The Optical Counterpart: Coupled Tw Resonatorsmentioning
confidence: 99%
“…11 in comparison with the above computed round-trip phase differences on even and odd split resonances for several minimum distances between the two arrays. There is some good agreement between the curves for A more involved definition of inter-array coupling coefficient is obtained by borrowing the model of an optical variable coupling coefficient coupler [23] which is usually applied to estimate the coupling coefficient between TW optical resonators [17]. According to this model, the mode amplitudes along the interacting region of length L, A 1 (z), A 2 (z) satisfy two coupled differential equations dA 1 /dz + jβA 1 + jκ(z)A 2 = 0 and dA 2 /dz + jβA 2 + jκ(z)A 1 = 0 where β is the propagation constant and κ(z) the variable coupling coefficient.…”
Section: The Optical Counterpart: Coupled Tw Resonatorsmentioning
confidence: 99%
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“…Microring resonators (MRRs) are versatile elements widely used for various applications, including filters [54], modulators [38], switches [55,56], and sensors [57]. The basic add-drop filter function of MRRs can be used to compose passive wavelength-routed networks (e.g.…”
Section: Si Mrr-based Optical Add-drop Filtersmentioning
confidence: 99%